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[TI] Compact: Add another result
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@@ -159,6 +159,13 @@ or the condition can be restated such that only $L(M)$ is described by it.
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For a more formal proof of that condition, simply show that the implication holds
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For a more formal proof of that condition, simply show that the implication holds
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Another result (not formally proven in the script, but there is a proof by intimidation) that can come in useful, especially when trying to show $L \notin \cL_{RE}$ is:
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\rmvspace
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\begin{align*}
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L, L^C \in \cL_{RE} \Longleftrightarrow L \in \cL_R
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\end{align*}
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\stepcounter{subsection}
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\stepcounter{subsection}
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\subsection{The method of the Kolmogorov-Complexity}
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\subsection{The method of the Kolmogorov-Complexity}
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\inlinetheorem The problem of computing the Kolmogorov-Complexity $K(x)$ for each $x$ is algorithmically unsolvable.
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\inlinetheorem The problem of computing the Kolmogorov-Complexity $K(x)$ for each $x$ is algorithmically unsolvable.
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